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mean-square practical stability criteria for uncertain time-varying stochastic systems with additive noise controlled by optimal feedback ·¢×ÔСľ³æAndroid¿Í»§¶Ë |
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peng_weishi: ½ð±Ò+10, лл 2016-06-02 23:57:59
sunshan4379: LS-EPI+1, ¸ÐлӦÖú£¡ 2016-06-03 19:54:43
peng_weishi: ½ð±Ò+10, лл 2016-06-02 23:57:59
sunshan4379: LS-EPI+1, ¸ÐлӦÖú£¡ 2016-06-03 19:54:43
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Mean-square practical stability for uncertain stochastic system with additive noise controlled by optimal feedback ×÷Õß ong-hui Mao; Yang-wang Fang; Peng-fei Yang; You-li Wu; Xiao-ju YongOptik ¾í: 127 ÆÚ: 13 Ò³: 5334-40 DOI: 10.1016/j.ijleo.2016.02.068 ³ö°æÄê: July 2016 ÕªÒª Stability concepts addressed in the framework of Lyapunov are not suitable to analyze the stability of stochastic systems with additive noise since it has no equilibrium. The mean-square practical stability is introduced to study the stability of uncertain stochastic systems with additive noise controlled by linear-quadratic optimal feedback. By using Lyapunov functional methods and the comparison principle, criteria on mean-square practical stability of stochastic systems with partially known uncertainties and norm-bounded parameter uncertainties are deduced, respectively. Some numerical examples and simulations are given to illustrate the validity of the theoretical analysis. [All rights reserved Elsevier]. ×÷ÕßÐÅÏ¢ ×÷ÕßµØÖ·: Dong-hui Mao; Yang-wang Fang; Peng-fei Yang; You-li Wu; Xiao-ju Yong; Aeronaut. & Astronaut. Eng. Coll, Air Force Eng. Univ., Xi'an, China. ³ö°æÉÌ Elsevier B.V., Netherlands Àà±ð / ·ÖÀà Ñо¿·½Ïò:Computer Science (ÓÉ Thomson Reuters Ìṩ) ·ÖÀà´úÂë:C1340G Time-varying control systems; C1330 Optimal control; C1320 Stability in control theory CODEN:OTIKAJ ÊÜ¿ØË÷Òý:feedback; linear quadratic control; Lyapunov methods; stability; stochastic systems; uncertain systems ·ÇÊÜ¿ØË÷Òý:mean-square practical stability; uncertain stochastic system; additive noise controlled; Lyapunov framework; linear-quadratic optimal feedback; Lyapunov functional methods; comparison principle; norm-bounded parameter uncertainties ÎÄÏ×ÐÅÏ¢ ÎÄÏ×ÀàÐÍ:Journal Paper ÓïÖÖ:English Èë²ØºÅ:INSPEC:15935831 ISSN:0030-4026 ²Î¿¼ÎÄÏ×Êý:14 ÆÚ¿¯ÐÅÏ¢ Impact Factor (Ó°ÏìÒò×Ó): Journal Citation Reports® ÆäËûÐÅÏ¢ ´¦ÀíÀàÐÍ:Theoretical or Mathematical ÎÄÏ׺Å:S0030-4026(16)30151-6 |

2Â¥2016-06-01 22:13:08
peng_weishi
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ong-hui Mao; Yang-wang Fang; Peng-fei Yang; You-li Wu; Xiao-ju Yong